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)
ADM803/ADM809/ADM810
Rev. H | Page 7 of 12
400
350
300
250
200
150
100
50
0
1 10 1000100
MAXIMUM TRANSIENT DURATION (µs)
RESET COMPARATOR OVERDRIVE, V
TH
–V
CC
(mV)
ADM8xxR/S/T/Z
ADM8xxL/M/J
03736-010
Figure 11. Maximum Transient Duration Without Causing a Reset Pulse vs.
Reset Comparator Overdrive